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Complete binary collision approximation for the gas transport coefficients via the time correlation formulation

机译:通过时间相关公式对气体传输系数进行完全二元碰撞近似

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The connection between the low density Limit of the time correlation equations for the transport coefficients and the solution of the Boltzmann equation to lowest order approximation appear to have been made in essentially two different ways. Either the time correlation function is evaluated by using the time dependent (Linearized) Boltzmann equation, or by utilizing a resummation of an expansion in the reciprocal of a convergence parameter. As well, the connection is often made to only the lowest order solution of the Boltzmann equation, ignoring the possible importance of higher order moments (Sonine polynomials) in the solution of the Boltzmann equation. The present work uses a projection operator method and a subsequent binary collision expansion of the time correlation function to retain all contributions to the transport coefficient from binary collisions. This explicitly avoids an expansion in a divergent parameter and reproduces all Sonine polynomial contributions to the transport coefficient. Gas transport coefficients for a binary mixture are obtained in a similar manner. (C) 1998 American Institute of Physics. [References: 21]
机译:输运系数的时间相关性方程的低密度极限与玻尔兹曼方程的最低阶近似解之间的联系似乎已经以两种不同的方式建立。时间相关函数可以通过使用与时间相关的(线性化的)Boltzmann方程进行评估,也可以通过使用收敛参数倒数的展开式求和来评估。同样,通常只与Boltzmann方程的最低阶解建立联系,而忽略了Boltzmann方程解中较高阶矩(Sonine多项式)的可能重要性。本工作使用投影算子方法和时间相关函数的后续二进制冲突扩展来保留二进制冲突对传输系数的所有贡献。这明确避免了发散参数的扩展,并重现了所有Sonine多项式对输运系数的贡献。以类似的方式获得二元混合物的气体传输系数。 (C)1998美国物理研究所。 [参考:21]

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